Théodore Kolokolnikov

1. Maximizing algebraic connectivity for certain families of graphs
   2015/01/19 by T. Kolokolnikov, Théodore Kolokolnikov · 3 citations
   Mathematics · Computer Science · #Graph theory and applications #Interconnection Networks and Systems #Advanced Graph Theory Research
2. The Stability of Steady-State Hot-Spot Patterns for a Reaction-Diffusion Model of Urban Crime
   2012/01/15 by Théodore Kolokolnikov, Michael J. Ward, Kolokolnikov, Theodore +3 · 1 citation
   Computer Science · Mathematics · Medicine · #FOS: Physical sciences #Mathematical Biology Tumor Growth #Mathematical and Theoretical Epidemiology and Ecology Models #Nonlinear Dynamics and Pattern Formation #Pattern Formation and Solitons (nlin.PS)
3. Vortex Nucleation in a Dissipative Variant of the Nonlinear Schrödinger Equation under Rotation
   2014/12/01 by R. Carretero-González, P. G. Kevrekidis, Carretero-Gonzalez, R. +3 · 1 citation
   Physics and Astronomy · #Analysis of PDEs (math.AP) #Cold Atom Physics and Bose-Einstein Condensates #FOS: Mathematics #FOS: Physical sciences #Pattern Formation and Solitons (nlin.PS) #Quantum Gases (cond-mat.quant-gas) #Quantum, superfluid, helium dynamics #Strong Light-Matter Interactions
4. Attainable bounds for algebraic connectivity and maximally-connected regular graphs
   2023/07/14 by Geoffrey Exoo, Exoo, Geoffrey, Théodore Kolokolnikov +4 · 2 citations
   Chemistry · Computer Science · Mathematics · #Combinatorics (math.CO) #FOS: Mathematics #Graph theory and applications #Interconnection Networks and Systems #Spectral Theory (math.SP) #Synthesis and Properties of Aromatic Compounds
5. Modelling of spatial infection spread through heterogeneous population: from lattice to PDE models
   2021/10/26 by Arvin Vaziry, Théodore Kolokolnikov, Vaziry, A. +3 · 1 citation
   Mathematics · Medicine · #COVID-19 epidemiological studies #Data-Driven Disease Surveillance #FOS: Biological sciences #FOS: Physical sciences #Mathematical and Theoretical Epidemiology and Ecology Models #Pattern Formation and Solitons (nlin.PS) #Populations and Evolution (q-bio.PE)